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Linked List 2 done#1433

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pranjay01 wants to merge 1 commit intosuper30admin:masterfrom
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Linked List 2 done#1433
pranjay01 wants to merge 1 commit intosuper30admin:masterfrom
pranjay01:master

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BST Iterator (Problem1.py)

Your solution has a good structure and correctly identifies the need for a stack (buffer) to store nodes. However, there is a critical issue in the fillBuffer method.

In your fillBuffer method, you are appending the current node and then recursively appending all left children. This results in the buffer having the nodes in the order: [current, left1, left2, ...]. But for in-order traversal, we need to process the leftmost node first. So the stack should contain the nodes in the order from the root to the leftmost node, with the leftmost node at the top. The standard approach is to push all left nodes iteratively until we reach null.

Here's how you can correct it:

  • Instead of recursively appending, you should use an iterative while loop to push all left nodes of the current node. This is what the reference solution does.
  • In the constructor, you should call fillBuffer(root) which should push all left nodes starting from the root.
  • The fillBuffer method (better named pushAllLeft) should be iterative: while the node is not null, push it and move to the left.

Also, consider renaming "buffer" to "stack" for clarity.

Corrected fillBuffer method:

def fillBuffer(self, node):
    while node:
        self.buffer.append(node)
        node = node.left

Then, in the constructor, you only need to call fillBuffer(root) once. In the next method, after popping a node, you call fillBuffer(temp.right) to process the right subtree.

Your hasNext method is correct.

VERDICT: NEEDS_IMPROVEMENT


Reordering of Linked List (Problem2.py)

Your solution is well-structured and follows the optimal approach. The code is mostly readable and efficient. However, there are a few points to improve:

  1. Variable Naming: Reusing slow and fast for different purposes (after the split) can be confusing. Consider using distinct names for clarity. For example, after splitting, you could use list1 for the first half and list2 for the reversed second half.

  2. Edge Cases: Although your code handles the cases tested, it's always good to consider edge cases explicitly. For instance, a list with one node should remain unchanged. Your code handles this correctly.

  3. Code Comments: Your comments are helpful, but you could add more comments to explain each step, especially the merging part.

  4. Merging Step: The merging step is correct, but note that when you set slow.next.next = tmp, you are effectively linking the current node from the second list to the next node in the first list. This is correct. However, ensure that you understand why this works: because you are interleaving the nodes.

  5. Initial Split: Your method of finding the middle node is correct. You use the slow-fast pointer technique. However, note that when the list has an even number of nodes, the slow pointer ends at the first middle (which is correct for splitting). For example, in [1,2,3,4], slow ends at 2. Then you set slow.next = None to break the list after 2, so first half is [1,2] and second half is [3,4]. Then you reverse the second half to [4,3]. Then merge: [1,4,2,3] which is correct.

  6. Potential Improvement: The code could be made more readable by breaking it into helper functions, such as a reverse_list function. This would make the code modular and easier to debug.

Overall, your solution is correct and efficient. Good job!

VERDICT: PASS


Deletion of Node (Problem3.py)

Your solution has a good intention but uses an incorrect approach. The problem of deleting a node without access to the head is a classic problem that has a standard solution: you copy the data from the next node to the current node and then set the current node's next to the next node's next. This effectively removes the next node, which is equivalent to deleting the current node since we copied the data.

Key points for improvement:

  • You do not need recursion. The problem can be solved in constant time without recursion.
  • The standard solution is to do:
    del_node.data = del_node.next.data
    del_node.next = del_node.next.next
  • However, note that if the node to be deleted is the last node, this method won't work. But the problem states that the node to be deleted is not the tail (as per constraints in the problem description? Actually, the problem says: "you are not given the head node or the reference/pointer to the head node but you are given the reference/pointer to the node which is to be deleted". The constraints do not guarantee that the node is not the tail. However, the reference solution handles the case when the node is the tail by doing nothing. You should check if the given node is the last node (i.e., del_node.next is None). In that case, you cannot delete it with this method. But the problem says the node is to be deleted from the list. So it might be assumed that the node is not the tail? Actually, the problem says: "the node which is to be deleted", and the input example does not include deleting the tail. However, to be safe, you should handle the case when the node is the tail. But the problem constraints say that the node to be deleted is always present in the list. But if it is the tail, we cannot delete it without the head. So the problem likely assumes that the node is not the tail. The reference solution in Java does:
    if (del == null || del.next == null) return;
    So you should do the same.

Your current recursive approach will change the data of all subsequent nodes, which is not necessary. For example, if the list is [1,2,3,4] and you are to delete the node with value 2, your solution would first copy 3 to the node with value 2, making the list [1,3,3,4]. Then it would recurse on the next node (which now has value 3) and copy 4 to it, making [1,3,4,4]. Then it would recurse again and set the next of the node with value 4 to null, making [1,3,4]. This is not the desired output. The desired output is [1,3,4]. But note that the data movement is excessive and the list ends up with the same data as the standard solution only by coincidence? Actually, in this case it works but the process is inefficient. However, if the list has more nodes, it would continue to shift all data one step forward until the end, which is not required.

Moreover, recursion is not efficient in terms of space and could fail for long lists.

You should change your solution to the standard method: copy the next node's data and then bypass the next node. Also, handle the case when the node is the last node by doing nothing (since we cannot delete it without the head).

VERDICT: NEEDS_IMPROVEMENT


Intersection of Two Lists (Problem4.py)

Strengths:

  • You have identified the key insight: if two lists intersect, they share the same tail.
  • You attempted to calculate the length difference to align the pointers, which is a valid approach.
  • You used O(1) space, which meets the problem's follow-up requirement.

Areas for improvement:

  • The logic for determining which list is longer is flawed. For example, if both lists are of the same length and intersect, your code might not set listAIsBigger correctly. You should compare the lengths directly.
  • Consider edge cases: one or both lists are empty, lists of the same length, lists that do not intersect.
  • The reference solution is more elegant and handles all cases without explicitly calculating lengths. It uses two pointers that traverse both lists, and if they don't meet, they will both become null at the same time (returning null). This avoids the need for length calculation.
  • Your code has a bug: when both lists are of the same length, listAIsBigger might not be set correctly. For instance, if both lists end at the same node (intersect) and are of the same length, the code inside if pointerB.next == None: will run, but pointerA.next is also None, so listAIsBigger remains false. Then you call findInterSection(headB, headA, 0), which is correct in this case, but the condition is confusing.
  • Simplify your approach. The two-pointer technique (reference solution) is recommended. It is concise and less error-prone.
  • Add type hints for better code clarity.

VERDICT: NEEDS_IMPROVEMENT

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